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A Linear Matrix Inequality for Robust Stability Analysis with Frequency-Dependent Multipliers

机译:线性矩阵不等式,用于频率依赖性乘法器的鲁棒稳定性分析

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In this paper we introduce a linear matrix inequality (LMI) condition for robust stability analysis. The condition is expressed as a pair of convex inequalities that provides an upper bound for the structured singular that can be used to verify stability and performance robustness. This robust analysis test incorporates a particular class of frequency-dependent multipliers and can be limited to finite frequency intervals, features which can significantly reduce conservatism as compared to existing conditions with similar complexity. The results are illustrated with a simple numerical example that illustrates the improvement of the proposed LMI condition
机译:在本文中,我们介绍了用于鲁棒稳定性分析的线性矩阵不等式(LMI)条件。该条件表示为一对凸不等式,为结构奇异数提供了上限,可用于验证稳定性和性能鲁棒性。这种强大的分析测试包含一类特定的频率相关乘数,并且可以限制为有限的频率间隔,与具有类似复杂性的现有条件相比,该功能可以显着降低保守性。用一个简单的数值示例说明了结果,该示例说明了所提出的LMI条件的改进

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